Higher order multi-point boundary value problems with sign-changing nonlinearities and nonhomogeneous boundary conditions [PDF]
Electronic Journal of Qualitative Theory of Differential Equations, 2010 We study classes of $n$th order boundary value problems consisting of an equation having a sign-changing nonlinearity $f(t,x)$ together with several different sets of nonhomogeneous multi-point boundary conditions.
John Graef +3 more
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Multi-Strip and Multi-Point Boundary Conditions for Fractional Langevin Equation [PDF]
Fractal and Fractional, 2020 In the present paper, we discuss a new boundary value problem for the nonlinear Langevin equation involving two distinct fractional derivative orders with multi-point and multi-nonlocal integral conditions.
Ahmed Salem, Balqees Alghamdi
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Fractional p-Laplacian Coupled Systems with Multi-Point Boundary Conditions
Axioms, 2023 This article is allocated to the existence and uniqueness of solutions for a system of nonlinear differential equations consisting of the Caputo fractional-order derivatives. Our main results are proved via standard tools of fixed point theory.
Ayub Samadi +2 more
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Multi-point boundary value problem for first order impulsive integro-differential equations with multi-point jump conditions [PDF]
Boundary Value Problems, 2012 In this article we introduce a new definition of impulsive conditions for boundary value problems of first order impulsive integro-differential equations with multi-point boundary conditions. By using the method of lower and upper solutions in reversed order coupled with the monotone iterative technique, we obtain the extremal solutions of the boundary
Chatthai Thaiprayoon +2 more
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Existence results for fractional differential equations with integral and multi-point boundary conditions [PDF]
Boundary Value Problems, 2018 This paper concerns a new kind of fractional differential equation of arbitrary order by combining a multi-point boundary condition with an integral boundary condition.
Youyu Wang, Shuilian Liang, Qichao Wang
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Boundary correlation numbers in one matrix model [PDF]
, 1995 We introduce one matrix model coupled to multi-flavor vectors. The two-flavor vector model is demonstrated to reproduce the two-point correlation numbers of boundary primary fields of two dimensional (2, 2p+1) minimal Liouville gravity on disk ...
Ishiki, Goro, Rim, Chaiho
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Caputo Proportional Fractional Differential Equation with Multi-point Boundary Condition
Bangmod International Journal of Mathematical and Computational Science, 2022 In this article, inspired by the proportional fractional derivative, we investigate the uniqueness of the solutions for generalized Caputo proportional differential equations with multi-point boundary conditions. We convert the formulated problem into an equivalent integral equation with the support of Green's function. The results we obtain generalize
Muhammad Jamilu Ibrahim +2 more
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Boundary value problems for Hadamard fractional differential equations with nonlocal multi-point boundary conditions [PDF]
Fractional Differential Calculus, 2018 Summary: This paper is devoted to the study of the existence and uniqueness of solutions to a boundary value problem for nonlinear Hadamard fractional differential equations with nonlocal multi-point boundary conditions. The results are obtained by using a variety of fixed point theorems. The paper concludes with some illustrative examples.
Benhamida, Wafaa +2 more
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Advances in Difference Equations, 2021 This paper is concerned with the existence and uniqueness of solutions for a coupled system of Liouville–Caputo type fractional integro-differential equations with multi-point and sub-strip boundary conditions.
Ahmed Alsaedi +3 more
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Haar Wavelet Method for Solving High-Order Differential Equations with Multi-Point Boundary Conditions [PDF]
Journal of Applied and Computational Mechanics, 2022 In This paper, the developed Haar wavelet method for solving boundary value problems is described. As known, the orthogonal Haar basis functions are applied widely for solving initial value problems, but In this study, the method for solving systems of ...
Mohammad Heydari +2 more
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